The two types of continuing conditions are,
a. Parametric continuity and geometric continuity
b. Parametric continuity and trigonometric continuity
c. Trigonometric continuity and geometric continuity
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Two types of the continuing conditions are -
Explanation:
- One is Parametric Continuity condition represent how smoothly curve can transit from the one curve to another curve segment.
- It is of three type of parametric-continuity one is zero order if both segment intersect at the one end-point. another is First order such have same tangent-line at intersection point. last type is third order.
- Other is Geometric Continuity in this two both segment's parametric derivation should be proportional to eachother. It is in three type.
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